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Expanding neighborhood search–GRASP for the probabilistic traveling salesman problem

Marinakis Ioannis, Pardalos, P. M, Migdalas, Athanasios

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URIhttp://purl.tuc.gr/dl/dias/2188C109-C5BC-45E1-B7E4-919C185CC1B8-
Identifierhttps://doi.org/10.1007/s11590-007-0064-3-
Languageen-
Extent11 pagesen
TitleExpanding neighborhood search–GRASP for the probabilistic traveling salesman problemen
CreatorMarinakis Ioannisen
CreatorΜαρινακης Ιωαννηςel
CreatorPardalos, P. Men
CreatorMigdalas, Athanasiosen
PublisherSpringer Verlagen
Content SummaryThe Probabilistic Traveling Salesman Problem is a variation of the classic traveling salesman problem and one of the most significant stochastic routing problems. In probabilistic traveling salesman problem only a subset of potential customers need to be visited on any given instance of the problem. The number of customers to be visited each time is a random variable. In this paper, a variant of the well-known Greedy Randomized Adaptive Search Procedure (GRASP), the Expanding Neighborhood Search–GRASP, is proposed for the solution of the probabilistic traveling salesman problem. expanding neighborhood search–GRASP has been proved to be a very efficient algorithm for the solution of the traveling salesman problem. The proposed algorithm is tested on a numerous benchmark problems from TSPLIB with very satisfactory results. Comparisons with the classic GRASP algorithm and with a Tabu Search algorithm are also presented. Also, a comparison is performed with the results of a number of implementations of the Ant Colony Optimization algorithm from the literature and in six out of ten cases the proposed algorithm gives a new best solution.en
Type of ItemPeer-Reviewed Journal Publicationen
Type of ItemΔημοσίευση σε Περιοδικό με Κριτέςel
Licensehttp://creativecommons.org/licenses/by/4.0/en
Date of Item2015-11-05-
Date of Publication2008-
SubjectProbabilistic traveling salesman problemen
Bibliographic CitationY. Marinakis, A. Migdalas , P.M. Pardalos,"Expanding neighborhood search - GRASP for the probabilistic traveling salesman problem," Optim. Letters,vol. 2,no. 3,pp. 351-361,Ju. 2008.doi:10.1007/s11590-007-0064-3en

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